Sentence examples for closure solution from inspiring English sources

Contrary to the Gaussian closure solution, the non-Gaussian closure scheme yields a strictly stationary response.

Contrary to the Gaussian closure solution, the non-Gaussian closure yields a strictly stationary response in the time domain.

Contrary to the Gaussian closure scheme, the non-Gaussian closure solution yields a strictly stationary response in addition to a number of complex response characteristics not previously reported in the literature of the area of non-linear random vibration.

The non-linear mean square response is determined and also compared with the Gaussian closure scheme solution.

Mr. Parravano, the salmon fisherman who is president of the Pacific Coast Federation of Fishermen's Associations, called closures "a solution that does not fit for all fisheries".

Firstly, we establish a necessary and sufficient condition for the existence of positive solutions, then we prove that the closure of positive solution set possesses an unbounded connected branch which bifurcates from Our nonlinearity may be singular at and/or.

Firstly, we construct a special cone and present a necessary and sufficient condition for the existence of positive solutions, then we prove that the closure of positive solution set possesses an unbounded connected branch which bifurcates from.

Then the closure of the solution set of (3.1) is the solution set of (4.2).

Clearly the closure of the solution set of (3.1) is not the solution set of x^{Delta }(t)in overline {operatorname {mathit {co}}}F t,x), quad x(t_{0})= x_{0}.

One of the most important theorems in the optimal control is that under some additional hypotheses the closure of the solution set of the original system is the solution set of the convexified one.

The closure of the solution set of (3.1) is a subset of the solution set of x^{Delta }(t)in H bigl t,x t) bigr), quad x(t_{0})= x_{0}, (4.2) where H t,x)= textstylebegin{cases} overline {operatorname {mathit {co}}}F t,x), & tin mathbb{I}_{mathrm {rd}}, F t,x), & tin mathbb{I}_{mathrm {rs}}.